Physics, asked by pkkkkk, 1 year ago

An experiment requires a gas with gama = 1.50. This can be achieved by mixing together monoatomic and rigid diatomic ideal gases. the ratio of moles of the monoatomic to diatomic gas in the mixture is ?

Answers

Answered by dheeru2004
0
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Answered by arunsomu13
0

Answer:

\frac{n1}{n2} =1

Explanation:

Let n1 and n2 be the number of moles of monoatomic and diatomic gases respectively

γ =1+\frac{2}{f} where f is degrees of freedom

f' for a mixture of gases is given by \frac{n1(f1)+n2(f2)}{n1+n2} where n stands for the number of moles of a particular gas

Since degrees of freedom of monoatomic gas (f1) and diatomic gas (f2) are 3 and 5 respectively;

f'=\frac{n1(3)+n2(5)}{n1+n2}

1+\frac{2}{\frac{n1(3)+n2(5)}{n1+n2}} =1.5\\\\\frac{1}{2}=\frac{2(n1)+2(n2)}{3(n1)+5(n2)}

3(n1)+5(n2)=4(n1)+4(n2)\\\\n1=n2

\frac{n1}{n2}=1

Hope this answer helped you :)

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